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   (0.081307, -0.156596, 0.364113),
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   (0.250035, -0.000004, 0.125082),
   (0.000019, -0.126134, 0.250091),
   (0.087620, -0.162421, 0.375100),
]
normals = [
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   (0.119119, 0.048092, 0.990280),
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   (-0.047591, 0.119364, -0.990275),
   (-0.048085, 0.119123, -0.990280),
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   (-0.119332, 0.047656, -0.990276),
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   (-0.007763, -0.995749, 0.063640),
   (-0.007518, -0.995610, 0.065777),
   (0.596302, -0.596308, 0.530740),
   (0.598120, -0.598126, 0.526657),
   (0.514700, -0.727130, 0.450771),
   (0.505071, -0.736854, 0.447226),
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   (0.405809, -0.844585, 0.335413),
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   (0.268720, -0.934624, 0.213853),
   (0.137386, -0.978570, 0.105968),
   (0.090773, -0.990463, 0.070171),
   (0.013905, -0.999237, 0.010007),
   (0.008047, -0.995918, 0.061042),
   (0.596140, -0.596146, 0.531104),
   (0.596239, -0.596245, 0.530882),
   (0.013783, -0.999167, 0.011075),
   (0.089974, -0.990471, 0.070709),
   (0.137431, -0.978362, 0.107154),
   (0.267909, -0.934703, 0.214336),
   (0.322075, -0.904196, 0.257894),
   (0.405194, -0.844655, 0.335964),
   (0.493188, -0.748783, 0.437825),
   (0.504564, -0.736838, 0.447665),
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   (0.007504, -0.995610, 0.065776),
   (0.683053, 0.728429, -0.030002),
   (0.007529, 0.995622, -0.065602),
   (0.047890, 0.119218, -0.990278),
   (0.596190, 0.596189, -0.531000),
   (0.705833, 0.705833, -0.059994),
   (0.141118, 0.989993, -0.000010),
   (0.081236, 0.996695, -0.000010),
   (0.225116, 0.974332, -0.000010),
   (0.015058, 0.999887, -0.000010),
   (0.660273, 0.751026, -0.000010),
   (0.486090, 0.873909, -0.000010),
   (0.569918, 0.821702, -0.000010),
   (0.409325, 0.912389, -0.000010),
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   (0.319525, 0.947578, -0.000010),
   (0.134935, 0.990027, -0.040489),
   (0.681172, 0.681171, -0.268348),
   (0.660628, 0.660627, -0.356571),
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   (0.611832, 0.783928, -0.105439),
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   (0.318995, 0.929736, -0.183939),
   (0.144219, 0.946726, -0.287942),
   (0.633391, 0.722915, -0.276060),
   (0.628065, 0.628065, -0.459422),
   (0.473230, 0.836902, -0.275042),
   (0.511679, 0.737055, -0.441515),
   (0.328214, 0.853423, -0.404902),
   (0.000000, 0.142657, -0.989772),
   (0.095780, 0.095779, -0.990784),
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   (0.138891, 0.847127, -0.512919),
   (0.000001, 0.667529, -0.744584),
   (0.564314, 0.564314, -0.602577),
   (0.435134, 0.435133, -0.788237),
   (0.337264, 0.731678, -0.592369),
   (0.000000, 0.246681, -0.969097),
   (0.219282, 0.219282, -0.950700),
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   (0.352540, 0.352540, -0.866851),
   (0.000000, 0.563385, -0.826194),
   (0.355987, 0.543108, -0.760465),
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   (1993, 1994, 2005),
   (1993, 2005, 1995),
   (1992, 1999, 2000),
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   (1989, 1998, 1990),
   (1988, 1989, 1990),
   (1987, 1996, 1989),
   (1986, 1987, 1989),
   (1986, 1989, 1988),
   (1985, 1990, 1994),
   (1984, 1988, 1990),
   (1984, 1990, 1985),
   (1983, 1985, 1994),
   (1983, 1994, 1993),
   (1982, 1988, 1984),
   (1981, 1986, 1988),
   (1981, 1988, 1982),
   (1980, 1986, 1981),
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   (1978, 1979, 1986),
   (1978, 1986, 1980),
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   (1967, 1977, 1969),
   (1966, 1968, 1977),
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   (2502, 2491, 2501),
   (2501, 2491, 2492),
   (2500, 2497, 2491),
   (2499, 2498, 2488),
   (2499, 2488, 2496),
   (2498, 2490, 2488),
   (2497, 2496, 2489),
   (2497, 2489, 2491),
   (2496, 2488, 2489),
   (2495, 2493, 2487),
   (2495, 2487, 2494),
   (2494, 2487, 2486),
   (2493, 2492, 2487),
   (2492, 2491, 2485),
   (2492, 2485, 2487),
   (2491, 2489, 2485),
   (2490, 2480, 2479),
   (2490, 2479, 2488),
   (2489, 2488, 2483),
   (2489, 2483, 2485),
   (2488, 2479, 2483),
   (2487, 2485, 2484),
   (2487, 2484, 2486),
   (2486, 2484, 2477),
   (2485, 2483, 2484),
   (2484, 2483, 2475),
   (2484, 2475, 2477),
   (2483, 2479, 2475),
   (2482, 2481, 2474),
   (2481, 2473, 2474),
   (2480, 2478, 2468),
   (2480, 2468, 2479),
   (2479, 2468, 2475),
   (2478, 2470, 2468),
   (2477, 2475, 2469),
   (2477, 2469, 2476),
   (2476, 2469, 2471),
   (2475, 2468, 2469),
   (2474, 2473, 2467),
   (2474, 2467, 2472),
   (2473, 2471, 2467),
   (2472, 2467, 2470),
   (2471, 2469, 2467),
   (2470, 2467, 2468),
   (2469, 2468, 2467),
   (2556, 2558, 2557),
   (2555, 2557, 2558),
   (2554, 2558, 2556),
   (2553, 2555, 2558),
   (2552, 2558, 2554),
   (2551, 2553, 2558),
   (2551, 2558, 2552),
   (2550, 2556, 2557),
   (2549, 2554, 2556),
   (2548, 2549, 2556),
   (2548, 2556, 2550),
   (2547, 2557, 2555),
   (2546, 2550, 2557),
   (2545, 2546, 2557),
   (2545, 2557, 2547),
   (2544, 2551, 2552),
   (2543, 2551, 2544),
   (2542, 2550, 2546),
   (2541, 2548, 2550),
   (2541, 2550, 2542),
   (2540, 2541, 2542),
   (2539, 2548, 2541),
   (2538, 2539, 2541),
   (2538, 2541, 2540),
   (2537, 2542, 2546),
   (2536, 2540, 2542),
   (2536, 2542, 2537),
   (2535, 2537, 2546),
   (2535, 2546, 2545),
   (2534, 2540, 2536),
   (2533, 2538, 2540),
   (2533, 2540, 2534),
   (2532, 2538, 2533),
   (2531, 2539, 2538),
   (2530, 2531, 2538),
   (2530, 2538, 2532),
   (2529, 2536, 2537),
   (2528, 2534, 2536),
   (2528, 2536, 2529),
   (2527, 2537, 2535),
   (2526, 2529, 2537),
   (2526, 2537, 2527),
   (2525, 2534, 2528),
   (2524, 2533, 2534),
   (2523, 2524, 2534),
   (2523, 2534, 2525),
   (2522, 2532, 2533),
   (2522, 2533, 2524),
   (2521, 2529, 2526),
   (2520, 2528, 2529),
   (2519, 2529, 2521),
   (2518, 2520, 2529),
   (2518, 2529, 2519),
   (2517, 2532, 2522),
   (2516, 2548, 2539),
   (2515, 2543, 2544),
   (2514, 2521, 2526),
   (2513, 2517, 2522),
   (2604, 2595, 2600),
   (2603, 2591, 2596),
   (2602, 2573, 2574),
   (2601, 2578, 2569),
   (2600, 2595, 2585),
   (2599, 2598, 2588),
   (2599, 2588, 2597),
   (2598, 2596, 2588),
   (2597, 2588, 2589),
   (2596, 2591, 2588),
   (2595, 2593, 2584),
   (2595, 2584, 2585),
   (2594, 2592, 2583),
   (2594, 2583, 2593),
   (2593, 2583, 2584),
   (2592, 2589, 2583),
   (2591, 2590, 2580),
   (2591, 2580, 2588),
   (2590, 2582, 2580),
   (2589, 2588, 2581),
   (2589, 2581, 2583),
   (2588, 2580, 2581),
   (2587, 2585, 2579),
   (2587, 2579, 2586),
   (2586, 2579, 2578),
   (2585, 2584, 2579),
   (2584, 2583, 2577),
   (2584, 2577, 2579),
   (2583, 2581, 2577),
   (2582, 2572, 2571),
   (2582, 2571, 2580),
   (2581, 2580, 2575),
   (2581, 2575, 2577),
   (2580, 2571, 2575),
   (2579, 2577, 2576),
   (2579, 2576, 2578),
   (2578, 2576, 2569),
   (2577, 2575, 2576),
   (2576, 2575, 2567),
   (2576, 2567, 2569),
   (2575, 2571, 2567),
   (2574, 2573, 2566),
   (2573, 2565, 2566),
   (2572, 2570, 2560),
   (2572, 2560, 2571),
   (2571, 2560, 2567),
   (2570, 2562, 2560),
   (2569, 2567, 2561),
   (2569, 2561, 2568),
   (2568, 2561, 2563),
   (2567, 2560, 2561),
   (2566, 2565, 2559),
   (2566, 2559, 2564),
   (2565, 2563, 2559),
   (2564, 2559, 2562),
   (2563, 2561, 2559),
   (2562, 2559, 2560),
   (2561, 2560, 2559),
   (2648, 2650, 2649),
   (2647, 2649, 2650),
   (2646, 2650, 2648),
   (2645, 2647, 2650),
   (2644, 2650, 2646),
   (2643, 2645, 2650),
   (2643, 2650, 2644),
   (2642, 2648, 2649),
   (2641, 2646, 2648),
   (2640, 2641, 2648),
   (2640, 2648, 2642),
   (2639, 2649, 2647),
   (2638, 2642, 2649),
   (2637, 2638, 2649),
   (2637, 2649, 2639),
   (2636, 2643, 2644),
   (2635, 2643, 2636),
   (2634, 2642, 2638),
   (2633, 2640, 2642),
   (2633, 2642, 2634),
   (2632, 2633, 2634),
   (2631, 2640, 2633),
   (2630, 2631, 2633),
   (2630, 2633, 2632),
   (2629, 2634, 2638),
   (2628, 2632, 2634),
   (2628, 2634, 2629),
   (2627, 2629, 2638),
   (2627, 2638, 2637),
   (2626, 2632, 2628),
   (2625, 2630, 2632),
   (2625, 2632, 2626),
   (2624, 2630, 2625),
   (2623, 2631, 2630),
   (2622, 2623, 2630),
   (2622, 2630, 2624),
   (2621, 2628, 2629),
   (2620, 2626, 2628),
   (2620, 2628, 2621),
   (2619, 2629, 2627),
   (2618, 2621, 2629),
   (2618, 2629, 2619),
   (2617, 2626, 2620),
   (2616, 2625, 2626),
   (2615, 2616, 2626),
   (2615, 2626, 2617),
   (2614, 2624, 2625),
   (2614, 2625, 2616),
   (2613, 2621, 2618),
   (2612, 2620, 2621),
   (2611, 2621, 2613),
   (2610, 2612, 2621),
   (2610, 2621, 2611),
   (2609, 2624, 2614),
   (2608, 2640, 2631),
   (2607, 2635, 2636),
   (2606, 2613, 2618),
   (2605, 2609, 2614),
   (2696, 2687, 2692),
   (2695, 2683, 2688),
   (2694, 2665, 2666),
   (2693, 2670, 2661),
   (2692, 2687, 2677),
   (2691, 2690, 2680),
   (2691, 2680, 2689),
   (2690, 2688, 2680),
   (2689, 2680, 2681),
   (2688, 2683, 2680),
   (2687, 2685, 2676),
   (2687, 2676, 2677),
   (2686, 2684, 2675),
   (2686, 2675, 2685),
   (2685, 2675, 2676),
   (2684, 2681, 2675),
   (2683, 2682, 2672),
   (2683, 2672, 2680),
   (2682, 2674, 2672),
   (2681, 2680, 2673),
   (2681, 2673, 2675),
   (2680, 2672, 2673),
   (2679, 2677, 2671),
   (2679, 2671, 2678),
   (2678, 2671, 2670),
   (2677, 2676, 2671),
   (2676, 2675, 2669),
   (2676, 2669, 2671),
   (2675, 2673, 2669),
   (2674, 2664, 2663),
   (2674, 2663, 2672),
   (2673, 2672, 2667),
   (2673, 2667, 2669),
   (2672, 2663, 2667),
   (2671, 2669, 2668),
   (2671, 2668, 2670),
   (2670, 2668, 2661),
   (2669, 2667, 2668),
   (2668, 2667, 2659),
   (2668, 2659, 2661),
   (2667, 2663, 2659),
   (2666, 2665, 2658),
   (2665, 2657, 2658),
   (2664, 2662, 2652),
   (2664, 2652, 2663),
   (2663, 2652, 2659),
   (2662, 2654, 2652),
   (2661, 2659, 2653),
   (2661, 2653, 2660),
   (2660, 2653, 2655),
   (2659, 2652, 2653),
   (2658, 2657, 2651),
   (2658, 2651, 2656),
   (2657, 2655, 2651),
   (2656, 2651, 2654),
   (2655, 2653, 2651),
   (2654, 2651, 2652),
   (2653, 2652, 2651),
   (2740, 2742, 2741),
   (2739, 2741, 2742),
   (2738, 2742, 2740),
   (2737, 2739, 2742),
   (2736, 2742, 2738),
   (2735, 2737, 2742),
   (2735, 2742, 2736),
   (2734, 2740, 2741),
   (2733, 2738, 2740),
   (2732, 2733, 2740),
   (2732, 2740, 2734),
   (2731, 2741, 2739),
   (2730, 2734, 2741),
   (2729, 2730, 2741),
   (2729, 2741, 2731),
   (2728, 2735, 2736),
   (2727, 2735, 2728),
   (2726, 2734, 2730),
   (2725, 2732, 2734),
   (2725, 2734, 2726),
   (2724, 2725, 2726),
   (2723, 2732, 2725),
   (2722, 2723, 2725),
   (2722, 2725, 2724),
   (2721, 2726, 2730),
   (2720, 2724, 2726),
   (2720, 2726, 2721),
   (2719, 2721, 2730),
   (2719, 2730, 2729),
   (2718, 2724, 2720),
   (2717, 2722, 2724),
   (2717, 2724, 2718),
   (2716, 2722, 2717),
   (2715, 2723, 2722),
   (2714, 2715, 2722),
   (2714, 2722, 2716),
   (2713, 2720, 2721),
   (2712, 2718, 2720),
   (2712, 2720, 2713),
   (2711, 2721, 2719),
   (2710, 2713, 2721),
   (2710, 2721, 2711),
   (2709, 2718, 2712),
   (2708, 2717, 2718),
   (2707, 2708, 2718),
   (2707, 2718, 2709),
   (2706, 2716, 2717),
   (2706, 2717, 2708),
   (2705, 2713, 2710),
   (2704, 2712, 2713),
   (2703, 2713, 2705),
   (2702, 2704, 2713),
   (2702, 2713, 2703),
   (2701, 2716, 2706),
   (2700, 2732, 2723),
   (2699, 2727, 2728),
   (2698, 2705, 2710),
   (2697, 2701, 2706),
   (2788, 2779, 2784),
   (2787, 2775, 2780),
   (2786, 2757, 2758),
   (2785, 2762, 2753),
   (2784, 2779, 2769),
   (2783, 2782, 2772),
   (2783, 2772, 2781),
   (2782, 2780, 2772),
   (2781, 2772, 2773),
   (2780, 2775, 2772),
   (2779, 2777, 2768),
   (2779, 2768, 2769),
   (2778, 2776, 2767),
   (2778, 2767, 2777),
   (2777, 2767, 2768),
   (2776, 2773, 2767),
   (2775, 2774, 2764),
   (2775, 2764, 2772),
   (2774, 2766, 2764),
   (2773, 2772, 2765),
   (2773, 2765, 2767),
   (2772, 2764, 2765),
   (2771, 2769, 2763),
   (2771, 2763, 2770),
   (2770, 2763, 2762),
   (2769, 2768, 2763),
   (2768, 2767, 2761),
   (2768, 2761, 2763),
   (2767, 2765, 2761),
   (2766, 2756, 2755),
   (2766, 2755, 2764),
   (2765, 2764, 2759),
   (2765, 2759, 2761),
   (2764, 2755, 2759),
   (2763, 2761, 2760),
   (2763, 2760, 2762),
   (2762, 2760, 2753),
   (2761, 2759, 2760),
   (2760, 2759, 2751),
   (2760, 2751, 2753),
   (2759, 2755, 2751),
   (2758, 2757, 2750),
   (2757, 2749, 2750),
   (2756, 2754, 2744),
   (2756, 2744, 2755),
   (2755, 2744, 2751),
   (2754, 2746, 2744),
   (2753, 2751, 2745),
   (2753, 2745, 2752),
   (2752, 2745, 2747),
   (2751, 2744, 2745),
   (2750, 2749, 2743),
   (2750, 2743, 2748),
   (2749, 2747, 2743),
   (2748, 2743, 2746),
   (2747, 2745, 2743),
   (2746, 2743, 2744),
   (2745, 2744, 2743),
   (2832, 2834, 2833),
   (2831, 2833, 2834),
   (2830, 2834, 2832),
   (2829, 2831, 2834),
   (2828, 2834, 2830),
   (2827, 2829, 2834),
   (2827, 2834, 2828),
   (2826, 2832, 2833),
   (2825, 2830, 2832),
   (2824, 2825, 2832),
   (2824, 2832, 2826),
   (2823, 2833, 2831),
   (2822, 2826, 2833),
   (2821, 2822, 2833),
   (2821, 2833, 2823),
   (2820, 2827, 2828),
   (2819, 2827, 2820),
   (2818, 2826, 2822),
   (2817, 2824, 2826),
   (2817, 2826, 2818),
   (2816, 2817, 2818),
   (2815, 2824, 2817),
   (2814, 2815, 2817),
   (2814, 2817, 2816),
   (2813, 2818, 2822),
   (2812, 2816, 2818),
   (2812, 2818, 2813),
   (2811, 2813, 2822),
   (2811, 2822, 2821),
   (2810, 2816, 2812),
   (2809, 2814, 2816),
   (2809, 2816, 2810),
   (2808, 2814, 2809),
   (2807, 2815, 2814),
   (2806, 2807, 2814),
   (2806, 2814, 2808),
   (2805, 2812, 2813),
   (2804, 2810, 2812),
   (2804, 2812, 2805),
   (2803, 2813, 2811),
   (2802, 2805, 2813),
   (2802, 2813, 2803),
   (2801, 2810, 2804),
   (2800, 2809, 2810),
   (2799, 2800, 2810),
   (2799, 2810, 2801),
   (2798, 2808, 2809),
   (2798, 2809, 2800),
   (2797, 2805, 2802),
   (2796, 2804, 2805),
   (2795, 2805, 2797),
   (2794, 2796, 2805),
   (2794, 2805, 2795),
   (2793, 2808, 2798),
   (2792, 2824, 2815),
   (2791, 2819, 2820),
   (2790, 2797, 2802),
   (2789, 2793, 2798),
   (2880, 2871, 2876),
   (2879, 2867, 2872),
   (2878, 2849, 2850),
   (2877, 2854, 2845),
   (2876, 2871, 2861),
   (2875, 2874, 2864),
   (2875, 2864, 2873),
   (2874, 2872, 2864),
   (2873, 2864, 2865),
   (2872, 2867, 2864),
   (2871, 2869, 2860),
   (2871, 2860, 2861),
   (2870, 2868, 2859),
   (2870, 2859, 2869),
   (2869, 2859, 2860),
   (2868, 2865, 2859),
   (2867, 2866, 2856),
   (2867, 2856, 2864),
   (2866, 2858, 2856),
   (2865, 2864, 2857),
   (2865, 2857, 2859),
   (2864, 2856, 2857),
   (2863, 2861, 2855),
   (2863, 2855, 2862),
   (2862, 2855, 2854),
   (2861, 2860, 2855),
   (2860, 2859, 2853),
   (2860, 2853, 2855),
   (2859, 2857, 2853),
   (2858, 2848, 2847),
   (2858, 2847, 2856),
   (2857, 2856, 2851),
   (2857, 2851, 2853),
   (2856, 2847, 2851),
   (2855, 2853, 2852),
   (2855, 2852, 2854),
   (2854, 2852, 2845),
   (2853, 2851, 2852),
   (2852, 2851, 2843),
   (2852, 2843, 2845),
   (2851, 2847, 2843),
   (2850, 2849, 2842),
   (2849, 2841, 2842),
   (2848, 2846, 2836),
   (2848, 2836, 2847),
   (2847, 2836, 2843),
   (2846, 2838, 2836),
   (2845, 2843, 2837),
   (2845, 2837, 2844),
   (2844, 2837, 2839),
   (2843, 2836, 2837),
   (2842, 2841, 2835),
   (2842, 2835, 2840),
   (2841, 2839, 2835),
   (2840, 2835, 2838),
   (2839, 2837, 2835),
   (2838, 2835, 2836),
   (2837, 2836, 2835),
]

from random import random
from pymol.cgo import *

def gyroid(s=62.35, fx=-0.25, fy=0.25, fz=-0.25, r=80, c=Vec(0, 0, 0), t=0.1, a=1.0):
   cmd.delete('gyroid')
   v = cmd.get_view()
   r2 = r * r
   obj = [BEGIN, TRIANGLES, ALPHA, a]
   for dx in (-1, 0, 1):
      for dy in (-1, 0, 1):
         for dz in (-1, 0, 1):
            for i, j, k in triangles:
               pi0, pi1, pi2 = s * points[i][0] + s * (dx + fx), s * points[i][1] + s * (
                  dy + fy), s * points[i][2] + s * (dz + fz)
               pj0, pj1, pj2 = s * points[j][0] + s * (dx + fx), s * points[j][1] + s * (
                  dy + fy), s * points[j][2] + s * (dz + fz)
               pk0, pk1, pk2 = s * points[k][0] + s * (dx + fx), s * points[k][1] + s * (
                  dy + fy), s * points[k][2] + s * (dz + fz)
               ni0, ni1, ni2 = normals[i][0], normals[i][1], normals[i][2]
               nj0, nj1, nj2 = normals[j][0], normals[j][1], normals[j][2]
               nk0, nk1, nk2 = normals[k][0], normals[k][1], normals[k][2]
               pcen = Vec((pi0 + pj0 + pk0) / 3.0, (pi1 + pj1 + pk1) / 3.0,
                          (pi2 + pj2 + pk2) / 3.0)
               if c.distance_squared(pcen) > r2: continue
               obj.extend((
                  COLOR,
                  1,
                  0,
                  1,
                  NORMAL,
                  ni0,
                  ni1,
                  ni2,
                  VERTEX,
                  pi0 + t * ni0,
                  pi1 + t * ni1,
                  pi2 + t * ni2,
                  NORMAL,
                  nj0,
                  nj1,
                  nj2,
                  VERTEX,
                  pj0 + t * nj0,
                  pj1 + t * nj1,
                  pj2 + t * nj2,
                  NORMAL,
                  nk0,
                  nk1,
                  nk2,
                  VERTEX,
                  pk0 + t * nk0,
                  pk1 + t * nk1,
                  pk2 + t * nk2,
                  COLOR,
                  1,
                  1,
                  0,
                  NORMAL,
                  -ni0,
                  -ni1,
                  -ni2,
                  VERTEX,
                  pi0 - t * ni0,
                  pi1 - t * ni1,
                  pi2 - t * ni2,
                  NORMAL,
                  -nk0,
                  -nk1,
                  -nk2,
                  VERTEX,
                  pk0 - t * nk0,
                  pk1 - t * nk1,
                  pk2 - t * nk2,
                  NORMAL,
                  -nj0,
                  -nj1,
                  -nj2,
                  VERTEX,
                  pj0 - t * nj0,
                  pj1 - t * nj1,
                  pj2 - t * nj2,
               ))
   obj.append(END)
   cmd.load_cgo(obj, 'gyroid')
   cmd.set_view(v)

def gyroid_wireframe(s=62.35, fx=-0.25, fy=0.25, fz=-0.25, r=80, c=Vec(0, 0, 0), a=1.0):
   v = cmd.get_view()
   r2 = r * r
   obj = [BEGIN, LINES, COLOR, 1, 1, 1, ALPHA, a]
   count = 0
   for dx in (-1.01, 0, 1.01):
      for dy in (-1.01, 0, 1.01):
         for dz in (-1.01, 0, 1.01):
            for i, j, k in triangles:
               pi0, pi1, pi2 = s * points[i][0] + s * (dx + fx), s * points[i][1] + s * (
                  dy + fy), s * points[i][2] + s * (dz + fz)
               pj0, pj1, pj2 = s * points[j][0] + s * (dx + fx), s * points[j][1] + s * (
                  dy + fy), s * points[j][2] + s * (dz + fz)
               pk0, pk1, pk2 = s * points[k][0] + s * (dx + fx), s * points[k][1] + s * (
                  dy + fy), s * points[k][2] + s * (dz + fz)
               pcen = Vec((pi0 + pj0 + pk0) / 3.0, (pi1 + pj1 + pk1) / 3.0,
                          (pi2 + pj2 + pk2) / 3.0)
               if c.distance_squared(pcen) > r2: continue
               obj.extend((
                  COLOR,
                  (dx + 2.0) / 3.0,
                  (dy + 2.0) / 3.0,
                  (dz + 2.0) / 3.0,
                  VERTEX,
                  pi0,
                  pi1,
                  pi2,
                  VERTEX,
                  pj0,
                  pj1,
                  pj2,
                  VERTEX,
                  pj0,
                  pj1,
                  pj2,
                  VERTEX,
                  pk0,
                  pk1,
                  pk2,
                  VERTEX,
                  pk0,
                  pk1,
                  pk2,
                  VERTEX,
                  pi0,
                  pi1,
                  pi2,
               ))
            count += 1
   obj.append(END)
   cmd.load_cgo(obj, 'gyroid')
   cmd.set_view(v)
